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ranges are then used to compute the location of the claimant This is illustrated in Figure 715 Now consider that the claimant s location has to be faked to another location inside the same triangle This could be either because the claimant is malicious or because an external attacker desires it In such a case the claimant s distance to one of the veri ers has to be increased while the range to at least one of the other veri ers has to be reduced in order to keep the position consistent This is due to the fact that, when an object located within a triangle moves to a different position within the triangle, the object will certainly reduce its distance to at least one of the three vertices of the triangle while possibly increasing the distance to at least one of the other two vertices in order to ensure that the resulting location is consistent We show this in Figure 716 Here a node present at location A desires to appear at one of locations B or C or D, but this requires distance reduction to at least one of the other two veri ers, which is impossible given the basic property of distance bounding Thus, such an attack can be detected since distance reduction is not possible in this scheme The authors in [160] provide an algorithm based on VM In the rst step of the algorithm (which corresponds to the ranging phase), all the veri ers within the RF range of the claimant perform distance bounding to the claimant and obtain the distance bounds These distance bounds as well as the identities (more precisely the locations) of the veri ers are then reported to a central authority for use in the computation phase in order to determine the location of the veri er The central authority then computes an appropriate estimate of the claimant s position using this data and a computing technique such as MMSE (that ensures robust position computation) Finally, in step 3 of the algorithm the central authority executes two tests The rst test checks if the distance between each of the veri ers and the claimant using the computed position differs from the measured distance bound by less than a threshold This test veri es whether any of the distance bounds were enlarged as compared with the computed location The second test checks if the calculated location of the claimant falls within at least one physical triangle formed by a triplet of veri ers If both these tests are true then the authority accepts the computed location as correct If either of these tests fails, then the computed location is not accepted If any of the distance bounds are incompatible using the estimated position, then it mplies that there might be a possible enlargement attack The authority can then try to detect the enlarged distances This might be possible if a large number of veri cation triangles can be formed around the claimant When.



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